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Mathematics 18 Online
OpenStudy (a1234):

Are these annotations correct on the graph for velocity and acceleration?

OpenStudy (agent0smith):

Not quite. A straight line on a x-t graph implies constant velocity... which tells you zero acc.

OpenStudy (agent0smith):

Determining acc is a little tougher: If the slope of the x-t graph is getting steeper and rising, then acc. is positive. If the slope of the x-t graph is getting flatter but still rising, then acc. is negative. If the slope of the x-t graph is getting steeper and falling, then acc. is negative. If the slope of the x-t graph is getting flatter but still falling, then acc. is positive.

OpenStudy (a1234):

On the last portion of the graph the slope is rising, but what do steeper/flatter mean?

OpenStudy (agent0smith):

Think of a steep hill vs flat ground.

OpenStudy (a1234):

The last part of the graph seems to be getting steeper

OpenStudy (agent0smith):

It is.

OpenStudy (a1234):

So its velocity and acceleration are positive? I understand the part now about constant velocity having 0 acceleration.

OpenStudy (agent0smith):

Yes. Velocity is positive when the graph is rising, and negative when the graph is falling.

OpenStudy (a1234):

Then the part from 10-18 seconds has a constant negative slope, so it has negative velocity and 0 acceleration?

OpenStudy (agent0smith):

For C, yes.

OpenStudy (a1234):

And for the second portion it's zero velocity and zero acceleration? Thank you very much for your help!

OpenStudy (agent0smith):

Yes, a constant slope of zero on an x-t graph, as in a horizontal line, implies v = a = 0 A brief slope of zero on an x-t graph, like where a curve has a turning point, implies zero velocity but not zero acc.

OpenStudy (a1234):

Okay. Thanks!

OpenStudy (agent0smith):

Welcome.

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